If SCU, then dim(U) > (Enter the largest integer that makes the statement necessarily true.) If S is linearly independent and SC U, then dim(U) 3. If S is a spanning set for U, then dim(U) 3. If span(S) = U then S linearly independent. If S is a basis for U, then S linearly independent.

How do I determine if the set given in the image is lineardly independent and also find the basis for the span of the set?

Consider the following. {{::}[ :}| 1 0 0 1 1. 1 V = M,2, B = 0 1 -1 1 1 -1 Complete the following statements. The elements of set B ---Select-- v linearly independent. The set B has elements and dim(M22) Therefore, the set B ---Select- v a basis for v. Need Help? Read It

Find an explicit description of Nul A by listing vectors that span the null space. 1 4 8 A = 0 13 - 4 ... A spanning set for Nul A is { }. (Use a comma to separate vectors as needed.)

8. Show that {u,,,} is an orthogonal basis for R³. Then express x as a linear combination of the u's. 2₁ 2 -3 U₂ = 2 3 -=[3³] 5 ₁ and. =-3

subject Linear algebra

If W is the sub space can find and orthogonal basis for a W